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On the effect of improperness of binormal ROC curves for estimating full area under the curve

机译:关于双正态ROC曲线的不恰当性对估计曲线下的总面积的影响

摘要

The “binormal” model is commonly used for evaluating diagnostic performance with smooth Receiver Operating Characteristic (ROC) curves. However, one of the artifacts of the binormal model is the non-concave (improper) shape of the ROC curves, which is sometimes evident as a visible and practically unreasonable “hook”. The artificial hook can often be triggered, when the true ROC curve is concave but has high initial slope. In these scenarios it is natural to be concerned with the bias in the estimates of global summary measures, e.g., in the commonly used area under the ROC curve (AUC). The objective of this study is to evaluate the magnitude of said bias as a function of improperness of the fitted binormal ROC curves. The public health relevance of this work stems from the importance of the ROC methodology for various stages of development and regulatory approval of medical diagnostic systems. This work investigates whether the AUC for a visually improper binormal ROC curve provides an acceptable estimate of the full area under an actually concave ROC curve. For this purpose a simulation study was conducted based on a wide range of scenarios described by the concave bigamma ROC curves. The binormal ROC curves were fitted using the least squares approach. Based on the “mean-to-sigma ratio” criteria proposed in the literature, the fitted binormal curves were divided into the three groups based on the magnitude of their visual improperness. In order to assess bias in these groups of curves the binormal estimates of AUCs were compared with the empirical AUCs (which are unbiased for continuous data). Our results indicate that for continuous data the bias of the binormal estimate of AUC was small regardless of the magnitude of improperness of the fitted curve. Thus, if one is interested only in estimating AUC using continuous diagnostic data, the improper shape of the binormal curve can often be unimportant. We used data from a multireader study with 36 ROC curves, to illustrate the differences between the bigamma and binormal AUC estimates for different shapes of binormal ROC curves fitted to pseudo-continuous data from actual diagnostic accuracy studies.
机译:“正常”模型通常用于通过平滑的接收器工作特性(ROC)曲线评估诊断性能。但是,双法线模型的伪像之一是ROC曲线的非凹形(不正确)形状,有时会被视为可见且实际上不合理的“钩子”。当真正的ROC曲线为凹形但初始斜率较高时,通常会触发人造钩。在这些情况下,自然要关注全局汇总度量的估计中的偏差,例如,在ROC曲线(AUC)下的常用区域中。这项研究的目的是评估所述偏差的大小作为拟合双正态ROC曲线的不当性的函数。这项工作对公共卫生的重要性源于ROC方法论在医学诊断系统的各个开发阶段和法规批准中的重要性。这项工作调查了视觉上不合适的双正态ROC曲线的AUC是否提供了在实际凹形ROC曲线下的整个面积的可接受估计值。为此,基于凹双伽马ROC曲线描述的各种场景进行了仿真研究。使用最小二乘法拟合双正态ROC曲线。根据文献中提出的“均值与西格玛之比”标准,拟合的双正态曲线根据其视觉不当程度分为三组。为了评估这些曲线组中的偏差,将AUC的双正态估计值与经验AUC(连续数据无偏)进行了比较。我们的结果表明,对于连续数据,无论拟合曲线的不当幅度如何,AUC的双正态估计值的偏差都很小。因此,如果仅对使用连续诊断数据估算AUC感兴趣,那么双正态曲线的不正确形状通常就不重要了。我们使用来自36个ROC曲线的多读者研究的数据,来说明针对实际诊断准确度研究的伪连续数据拟合的不同形状的双正态ROC曲线的双峰和双正态AUC估计之间的差异。

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    Guo Ben;

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  • 年度 2015
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